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Chapter 1: Q. 31 (page 14)

Determine the viewing window used.

Short Answer

Expert verified

The viewing window settings are

$X_{m i n} = 3 X_{m a x} = 9 Y_{m i n} = 2 Y_{m a x} = 10 X_{s c l} = 1 Y_{s c l} = 2$

Step by step solution

01

Step 1.Given information

The given viewing window is

02

Step 2. find the settings for the viewing window

The minimum value of x is $3$

The maximum value of x is $9$

The minimum value of y is $2$

The maximum value of y is $10$

On the x-axis one unit $= 1$

On the y-axis one unit $= 2$

So the settings are

$X_{m i n} = 3 X_{m a x} = 9 Y_{m i n} = 2 Y_{m a x} = 10 X_{s c l} = 1 Y_{s c l} = 2$

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Most popular questions from this chapter

In Problem 17-36, solve each equation algebraically. Verify your solution using a graphing utility.

$\frac{4}{y} - 5 = \frac{18}{2 y}$

For the line $2 x + 3 y = 6$ , the $x -$ intercept is _____ and the $y -$ intercept is _______.

To solve an equation of the form {expression in x = 0}

using a graphing utility, we graph $Y_{1}$ = {expression in x}

and use ________ to determine each x-intercept of the

graph.

Solve the equation $2 x + 3 = 4 (x - 1) + 1$

Plot each point. Then plot the point that is symmetric to it with respect to -

(a) the x-axis

(b) the y-axis

(c) the origin

Point (3, 4)

See all solutions

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